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Tuned AMP

Tuned amplifier composition

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0% found this document useful (0 votes)
118 views9 pages

Tuned AMP

Tuned amplifier composition

Uploaded by

machiri.mdi
Copyright
© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
Available Formats
Download as PDF, TXT or read online on Scribd
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Tuned Amplifiers

The types of amplifiers that we have discussed so far cannot work effectively at radio
frequencies, even though they are good at audio frequencies. Also, the gain of these amplifiers
is such that it will not vary according to the frequency of the signal, over a wide range. This
allows the amplification of the signal equally well over a range of frequencies and does not
permit the selection of particular desired frequency while rejecting the other frequencies.
So, there occurs a need for a circuit which can select as well as amplify. So, an amplifier circuit
along with a selection, such as a tuned circuit makes a Tuned amplifier.

What is a Tuned Amplifier?

Tuned amplifiers are the amplifiers that are employed for the purpose of tuning. Tuning
means selecting. Among a set of frequencies available, if there occurs a need to select a
particular frequency, while rejecting all other frequencies, such a process is called Selection.
This selection is done by using a circuit called as Tuned circuit.
When an amplifier circuit has its load replaced by a tuned circuit, such an amplifier can be
called as a Tuned amplifier circuit. The basic tuned amplifier circuit looks as shown below.

The tuner circuit is nothing but a LC circuit which is also called as resonant or tank circuit.
It selects the frequency. A tuned circuit is capable of amplifying a signal over a narrow band
of frequencies that are centered at resonant frequency.
When the reactance of the inductor balances the reactance of the capacitor, in the tuned circuit
at some frequency, such a frequency can be called as resonant frequency. It is denoted by fr.
The formula for resonance is
2πfL=1/2πfc
fr=1/2π√LC
Types of Tuned Circuits

A tuned circuit can be Series tuned circuit (Series resonant circuit) or Parallel tuned circuit
(parallel resonant circuit) according to the type of its connection to the main circuit.
Series Tuned Circuit
The inductor and capacitor connected in series make a series tuned circuit, as shown in the
following circuit diagram.

At resonant frequency, a series resonant circuit offers low impedance which allows high
current through it. A series resonant circuit offers increasingly high impedance to the
frequencies far from the resonant frequency.
Parallel Tuned Circuit
The inductor and capacitor connected in parallel make a parallel tuned circuit, as shown in
the below figure.

At resonant frequency, a parallel resonant circuit offers high impedance which does not allow
high current through it. A parallel resonant circuit offers increasingly low impedance to the
frequencies far from the resonant frequency.

Characteristics of a Parallel Tuned Circuit

The frequency at which parallel resonance occurs (i.e. reactive component of circuit current
becomes zero) is called the resonant frequency fr. The main characteristics of a tuned circuit
are as follows.
Impedance
The ratio of supply voltage to the line current is the impedance of the tuned circuit. Impedance
offered by LC circuit is given by
Supply voltage/Line Current=V/I
At resonance, the line current increases while the impedance decreases.
The below figure represents the impedance curve of a parallel resonance circuit.
Impedance of the circuit decreases for the values above and below the resonant frequency fr.
Hence the selection of a particular frequency and rejection of other frequencies is possible.
To obtain an equation for the circuit impedance, let us consider
Line Current I=ILcosϕ
V/Zr=V/ZL×R/ZL
1/Zr=R/Z2L
1/Zr=R/L/C=CR/L
Since, Z2L=L/C
Therefore, circuit impedance Zr is obtained as
ZR=L/CR
Thus at parallel resonance, the circuit impedance is equal to L/CR.
Circuit Current
At parallel resonance, the circuit or line current I is given by the applied voltage divided by
the circuit impedance Zr i.e.,
Line Current I=V/Zr
Where Zr=L/CR
Because Zr is very high, the line current I will be very small.
Quality Factor
For a parallel resonance circuit, the sharpness of the resonance curve determines the
selectivity. The smaller the resistance of the coil, the sharper the resonant curve will be. Hence
the inductive reactance and resistance of the coil determine the quality of the tuned circuit.
The ratio of inductive reactance of the coil at resonance to its resistance is known as Quality
factor. It is denoted by Q.
Q=XL/R=2πfrL/R
The higher the value of Q, the sharper the resonance curve and the better the selectivity will
be.
Advantages of Tuned Amplifiers

The following are the advantages of tuned amplifiers.


 The usage of reactive components like L and C, minimizes the power loss, which
makes the tuned amplifiers efficient.
 The selectivity and amplification of desired frequency is high, by providing higher
impedance at resonant frequency.
 A smaller collector supply VCC would do, because of its little resistance in parallel
tuned circuit.
It is important to remember that these advantages are not applicable when there is a high
resistive collector load.

Frequency Response of Tuned Amplifier

For an amplifier to be efficient, its gain should be high. This voltage gain depends upon ϕ,
input impedance and collector load. The collector load in a tuned amplifier is a tuned circuit.
The voltage gain of such an amplifier is given by
Voltage gain = ϕZC/Zin
Where ZC = effective collector load and Zin = input impedance of the amplifier.
The value of ZC depends upon the frequency of the tuned amplifier. As Z C is maximum at
resonant frequency, the gain of the amplifier is maximum at this resonant frequency.
Bandwidth
The range of frequencies at which the voltage gain of the tuned amplifier falls to 70.7% of the
maximum gain is called its Bandwidth.
The range of frequencies between f1 and f2 is called as bandwidth of the tuned amplifier. The
bandwidth of a tuned amplifier depends upon the Q of the LC circuit i.e., upon the sharpness
of the frequency response. The value of Q and the bandwidth are inversely proportional.
The figure below details the bandwidth and frequency response of the tuned amplifier.

Relation between Q and Bandwidth


The quality factor Q of the bandwidth is defined as the ratio of resonant frequency to
bandwidth, i.e.,
Q=fr/BW
In general, a practical circuit has its Q value greater than 10.
Under this condition, the resonant frequency at parallel resonance is given by
fr=1/2π√LC
Types of Tuned Amplifiers
There are two main types of tuned amplifiers. They are −

 Single tuned amplifier


 Double tuned amplifier

Single Tuned Amplifier

An amplifier circuit with a single tuner section being at the collector of the amplifier circuit is
called as Single tuner amplifier circuit.
Construction
A simple transistor amplifier circuit consisting of a parallel tuned circuit in its collector load,
makes a single tuned amplifier circuit. The values of capacitance and inductance of the tuned
circuit are selected such that its resonant frequency is equal to the frequency to be amplified.
The following circuit diagram shows a single tuned amplifier circuit.

The output can be obtained from the coupling capacitor C C as shown above or from a
secondary winding placed at L.
Operation
The high frequency signal that has to be amplified is applied at the input of the amplifier. The
resonant frequency of the parallel tuned circuit is made equal to the frequency of the signal
applied by altering the capacitance value of the capacitor C, in the tuned circuit.
At this stage, the tuned circuit offers high impedance to the signal frequency, which helps to
offer high output across the tuned circuit. As high impedance is offered only for the tuned
frequency, all the other frequencies which get lower impedance are rejected by the tuned
circuit. Hence the tuned amplifier selects and amplifies the desired frequency signal.
Frequency Response
The parallel resonance occurs at resonant frequency fr when the circuit has a high Q. the
resonant frequency fr is given by
fr=1/2π√LC
The following graph shows the frequency response of a single tuned amplifier circuit.

At resonant frequency fr the impedance of parallel tuned circuit is very high and is purely
resistive. The voltage across RL is therefore maximum, when the circuit is tuned to resonant
frequency. Hence the voltage gain is maximum at resonant frequency and drops off above
and below it. The higher the Q, the narrower will the curve be.

Double Tuned Amplifier

An amplifier circuit with a double tuner section being at the collector of the amplifier circuit
is called as Double tuner amplifier circuit.
Construction
The construction of double tuned amplifier is understood by having a look at the following
figure. This circuit consists of two tuned circuits L 1C1 and L2C2 in the collector section of the
amplifier. The signal at the output of the tuned circuit L1C1 is coupled to the other tuned
circuit L2C2 through mutual coupling method. The remaining circuit details are same as in
the single tuned amplifier circuit, as shown in the following circuit diagram.
Operation
The high frequency signal which has to be amplified is given to the input of the amplifier. The
tuning circuit L1C1 is tuned to the input signal frequency. At this condition, the tuned circuit
offers high reactance to the signal frequency. Consequently, large output appears at the output
of the tuned circuit L1C1 which is then coupled to the other tuned circuit L2C2 through mutual
induction. These double tuned circuits are extensively used for coupling various circuits of
radio and television receivers.

Frequency Response of Double Tuned Amplifier

The double tuned amplifier has the special feature of coupling which is important in
determining the frequency response of the amplifier. The amount of mutual inductance
between the two tuned circuits states the degree of coupling, which determines the frequency
response of the circuit.
In order to have an idea on the mutual inductance property, let us go through the basic
principle.
Mutual Inductance
As the current carrying coil produces some magnetic field around it, if another coil is brought
near this coil, such that it is in the magnetic flux region of the primary, then the varying
magnetic flux induces an EMF in the second coil. If this first coil is called as Primary coil,
the second one can be called as a Secondary coil.
When the EMF is induced in the secondary coil due to the varying magnetic field of the
primary coil, then such phenomenon is called as the Mutual Inductance.
The figure below gives an idea about this.
The current is in the figure indicate the source current while iind indicates the induced current.
The flux represents the magnetic flux created around the coil. This spreads to the secondary
coil also.
With the application of voltage, the current is flows and flux gets created. When the current
is varies the flux gets varied, producing iind in the secondary coil, due to the Mutual inductance
property.
Coupling
Under the concept of mutual inductance coupling will be as shown in the figure below.

When the coils are spaced apart, the flux linkages of primary coil L 1 will not link the
secondary coil L2. At this condition, the coils are said to have Loose coupling. The resistance
reflected from the secondary coil at this condition is small and the resonance curve will be
sharp and the circuit Q is high as shown in the figure below.

On the contrary, when the primary and secondary coils are brought close together, they
have Tight coupling. Under such conditions, the reflected resistance will be large and the
circuit Q is lower. Two positions of gain maxima, one above and the other below the resonant
frequency are obtained.
Bandwidth of Double Tuned Circuit
The above figure clearly states that the bandwidth increases with the degree of coupling. The
determining factor in a double tuned circuit is not Q but the coupling.
We understood that, for a given frequency, the tighter the coupling the greater the bandwidth
will be.
The equation for bandwidth is given as
BWdt=kfr
Where BWdt = bandwidth for double tuned circuit, K = coefficient of coupling, and fr =
resonant frequency.
We hope that now you have gained sufficient knowledge regarding the functioning of tuned
amplifiers. In the next chapter, we will learn about feedback amplifiers.

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